The O'Brien–Fleming (OBF) boundary is a set of statistical thresholds used in group-sequential clinical trial designs.[1] It allows analyses (typically by a data monitoring committee) of accumulating data at several pre-specified interim points while still preserving the overall Type I error rate (the chance of a false-positive result) that was specified for the final analysis.
The boundary is conservative at early interim analyses—requiring very strong evidence to stop a trial early—and becomes less stringent as the study progresses. At the first interim looks the rule requires a very high test statistic (or equivalently a very low p-value) to declare significance. This protects against premature stopping on random fluctuations. As the trial progresses, the required statistic becomes less extreme. By the final analysis the boundary is essentially the nominal significance level (e.g., 0.05).[2][3]
The method is a special case of the general parameterized method of Wang & Tsiatis.[3][4] One disadvantage of the OBF boundary is that it requires prespecification of the number of interim analyses and the proportion of total information used at each analysis. More recent methods, such as the boundary method proposed by Lan and DeMets, allow dynamic allocation of the boundary values as the study progresses.[5] Despite this limitation, the OBF boundaries are one of the most used methods for monitoring clinical studies.[2][6]
See also
editReferences
edit- ^ O'Brien, Peter C.; Fleming, Thomas R. (1979). "A Multiple Testing Procedure for Clinical Trials". Biometrics. 35 (3): 549–556. doi:10.2307/2530245. JSTOR 2530245. PMID 497341.
- ^ a b Ciolino, Jody D.; Kaizer, Alexander M.; Bonner, Lauren Balmert (2023). "Guidance on interim analysis methods in clinical trials". Journal of Clinical and Translational Science. 7 (1) e124. doi:10.1017/cts.2023.552. ISSN 2059-8661. PMC 10260346. PMID 37313374.
- ^ a b Koopmeiners, Joseph S. (2012). "Sequential Analysis Testing Normal Random Variables" (PDF). Division of Biostatistics University of Minnesota.
- ^ Wang, S. K.; Tsiatis, A. A. (1987). "Approximately optimal one-parameter boundaries for group sequential trials". Biometrics. 43 (1): 193–199. doi:10.2307/2531959. ISSN 0006-341X. JSTOR 2531959. PMID 3567304.
- ^ Lan, K. K. Gordon; DeMets, David L. (1983). "Discrete Sequential Boundaries for Clinical Trials". Biometrika. 70 (3): 659–663. doi:10.2307/2336502. JSTOR 2336502.
- ^ Zhang, Jufen; Saju, Christy (September 7, 2023). "A systematic review of randomised controlled trials with adaptive and traditional group sequential designs – applications in cardiovascular clinical trials". BMC Medical Research Methodology. 23 (1) 200. doi:10.1186/s12874-023-02024-1. ISSN 1471-2288. PMC 10483862. PMID 37679710.